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In our previous works we introduced and applied a mathematical model that allowed us to calculate the approximate distribution of the values of stochastic impulses ηi forcing vibrations of an oscillator with damping from the trajectory of its movement. The mathematical model describes correctly the functioning of a physical RLC system if the coe cient of damping is large and the intensity λ of impulses is small. It is so because the in ow of energy is small and behaviour of RLC is stable. In this paper we are going to present some experiments which characterize the behaviour of an oscillator RLC in relation to the intensity parameter λ, precisely to λE(η). The parameter λ is a constant in the exponential distribution of random variables τi, where τi = ti − ti−1, i = 1, 2, . . . are intervals between successive impulses.

Determining the Distribution of Values of Stochastic Impulses Acting on a Discrete System in Relation to Their Intensity